Solving a Two-Level Location Problem with Nonlinear Costs and Limited Capacity: Application of Two-Phase Recursive Algorithm Based on Scatter Search

IF 1.8 Q3 COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE Foundations of Computing and Decision Sciences Pub Date : 2023-09-01 DOI:10.2478/fcds-2023-0016
Danny Meirawan, Alim Al-Ayub Ahmed, Fouad Jameel Ibrahim Alazzawi, Paitoon Chetthamrongchai, Ahmed Alkhayyat, Ermi Utami, Elena Igorevna Artemova, Olga Bykanova, Dedy Achmad Kurniady, Aan Komariah
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Abstract

Abstract This study examines the issue of distribution network design in the supply chain system. There are many production factories and distribution warehouses in this issue. The most efficient strategy for distributing the product from the factory to the warehouse and from the warehouse to the customer is determined by solving this model. This model combines location problems with and without capacity limits to study a particular location problem. In this system, the cost of production and maintenance of the product in the factory and warehouse is a function of its output. This increases capacity without additional costs, and ultimately does not lose customers. This algorithm is a population-based, innovative method that systematically combines answers to obtain the most accurate answer considering quality and diversity. A two-phase recursive algorithm based on a scattered object has been developed to solve this model. Numerical results show the efficiency and effectiveness of this two-phase algorithm for problems of different sizes.
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求解具有非线性代价和有限容量的两层定位问题:基于散点搜索的两阶段递归算法的应用
摘要本研究探讨供应链系统中的配电网设计问题。本课题涉及多个生产工厂和配送仓库。将产品从工厂分发到仓库和从仓库分发到客户的最有效策略是通过求解该模型确定的。该模型将有容量限制和无容量限制的定位问题结合起来研究特定的定位问题。在该系统中,工厂和仓库中产品的生产和维护成本是其产量的函数。这在不增加额外成本的情况下增加了容量,并且最终不会失去客户。该算法是一种基于群体的创新方法,将答案系统地组合在一起,以获得最准确的答案,同时考虑到质量和多样性。提出了一种基于散射目标的两阶段递归算法来求解该模型。数值结果表明,该两阶段算法对不同规模问题的求解效率和有效性。
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来源期刊
Foundations of Computing and Decision Sciences
Foundations of Computing and Decision Sciences COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE-
CiteScore
2.20
自引率
9.10%
发文量
16
审稿时长
29 weeks
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